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use the given trigonometric identity to set up a u-substitution and then evaluate the indefinite integral: (intergal of) 4cos^2x dx, with the identity cos2x=1-2cos^2x
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@mulline hi :) \(\huge \color{red}{\text{Welcome to Open Study}}\ddot\smile\) from cos2x=1-2cos^2x try to isolate cos^2 x.
Thanks I totally get it now!
ohh, good :)
can you help me with this one
yeah, you can use, \(a^2-b^2 = (a+b)(a-b)\) here, a = cos^2x , b = sin^2 x
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and use the fact that : \(\sin^2x+\cos^2x=1\)
youre a genius.
not actually :P math identities are genius :)
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